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most citedLocal Analysis of Inverse Problems: Hölder Stability and Iterative Reconstruction

90 citations · 503 across the 77 of their papers we have counts for

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stat.ML2026

Dimension-Uniform Discretization Analysis of Preconditioned Annealed Langevin Dynamics for Multimodal Gaussian Mixtures

Lorenzo Baldassari, Josselin Garnier, Knut Solna +1

Obtaining stable diffusion-based samplers in high- and infinite-dimensional settings is challenging because errors can accumulate across high-frequency coordinates and make the dyn…

stat.ML2026

Measure flow path recovery in Bayes Hilbert spaces

S. David Mis, Maarten V. de Hoop

We study the ill-posed problem of recovering a probability measure flow from finitely many moving localized sensors using a Bayes Hilbert framework. Relative to a fixed reference p…

stat.ML2024★ 2 cited

Taming Score-Based Diffusion Priors for Infinite-Dimensional Nonlinear Inverse Problems

Lorenzo Baldassari, Ali Siahkoohi, Josselin Garnier +2

This work introduces a sampling method capable of solving Bayesian inverse problems in function space. It does not assume the log-concavity of the likelihood, meaning that it is co…

stat.ML2024

An Unconditional Representation of the Conditional Score in Infinite-Dimensional Linear Inverse Problems

Fabian Schneider, Duc-Lam Duong, Matti Lassas +2

Score-based diffusion models (SDMs) have emerged as a powerful tool for sampling from the posterior distribution in Bayesian inverse problems. However, existing methods often requi…

stat.ML2023★ 7 cited

Conditional score-based diffusion models for Bayesian inference in infinite dimensions

Lorenzo Baldassari, Ali Siahkoohi, Josselin Garnier +2

Since their initial introduction, score-based diffusion models (SDMs) have been successfully applied to solve a variety of linear inverse problems in finite-dimensional vector spac…